An enhanced analytical approach is suggested for calculating three rolling element bearing loads Fx, Fy, and Fz as well as the two tilting moments My and Mz as a function of five relative race displacements: three translations dx, dy, and dz, and two tilting angles dθy and dθz. A full coupling between all these displacements and forces is considered. This approach is particularly recommended for programming the rolling element bearing behavior in any finite element analysis or multibody system dynamic tool, since only two nodes are considered: one for the inner race center, usually connected to a shaft, and another node for the outer race center, connected to the housing. Also, roller and raceway crown radii are considered, meaning that Hertzian point contacts stiffness can be used at low load with a smooth transition toward Hertzian line contact as the load increases. This approach can be used for describing any rolling element bearing type when neglecting centrifugal and gyroscopic effects and applying the approximation of a constant ball–race contact angle. Deep groove ball bearings (whose contact angle sign follows the sign of the applied bearing axial force) or other ball bearings or spherical roller bearing operating under large misalignment may not support such approximations.
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January 2014
Research-Article
An Enhanced Study of the Load–Displacement Relationships for Rolling Element Bearings
L. Houpert
L. Houpert
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L. Houpert
Contributed by the Tribology Division of ASME for publication in the JOURNAL OF TRIBOLOGY. Manuscript received January 15, 2013; final manuscript received September 20, 2013; published online November 13, 2013. Assoc. Editor: Dong Zhu.
J. Tribol. Jan 2014, 136(1): 011105 (11 pages)
Published Online: November 13, 2013
Article history
Received:
January 15, 2013
Revision Received:
September 20, 2013
Citation
Houpert, L. (November 13, 2013). "An Enhanced Study of the Load–Displacement Relationships for Rolling Element Bearings." ASME. J. Tribol. January 2014; 136(1): 011105. https://doi.org/10.1115/1.4025602
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